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# read an event with 354 particles
#--------------------------------------------------------------------------
# FastJet release 3.3.0-devel
# M. Cacciari, G.P. Salam and G. Soyez
# A software package for jet finding and analysis at colliders
# http://fastjet.fr
#
# Please cite EPJC72(2012)1896 [arXiv:1111.6097] if you use this package
# for scientific work and optionally PLB641(2006)57 [hep-ph/0512210].
#
# FastJet is provided without warranty under the terms of the GNU GPLv2.
# It uses T. Chan's closest pair algorithm, S. Fortune's Voronoi code,
# CGAL and 3rd party plugin jet algorithms. See COPYING file for details.
#--------------------------------------------------------------------------
LundWithSecondary using SecondaryLund (mMDT selection of leading emission, zcut=0.025) and LundGenerator with Recluster with new_jet_def = Longitudinally invariant Cambridge/Aachen algorithm with R = 1000 and E scheme recombination and keeping the hardest inclusive jet
Lund coordinates ( ln 1/Delta, ln kt ) of declusterings of jet 0 are:
[0](0.381818, -1.41338); [1](0.640225, -1.41382); [2](0.815003, -0.521976); [3](1.11695, -2.1319); [4](1.33942, -3.472); [5](1.52885, -2.46979); [6](1.56466, -0.0358016); [7](2.02807, -0.558102); [8](2.34917, 1.00406); [9](2.51877, -1.94794); [10](2.95973, -1.06118); [11](3.36119, -3.71927); [12](3.83009, -1.04409); [13](3.91026, 1.04294); [14](4.25234, -0.800966); [15](4.77749, -0.461738); [16](5.43338, -0.520936); [17](5.54091, -1.07405); [18](5.81939, -0.573153)
with Lund coordinates for the secondary plane (from primary declustering [8]):
[0](2.95691, -1.89881); [1](3.39155, -1.95856); [2](3.87725, -1.79439)
Lund coordinates ( ln 1/Delta, ln kt ) of declusterings of jet 1 are:
[0](0.108166, 0.409011); [1](0.478032, -0.762435); [2](0.5522, 1.69309); [3](0.814643, -0.89172); [4](0.87725, 0.291102); [5](1.17301, 0.430816); [6](1.46257, -2.02855); [7](2.04689, -3.19764); [8](2.19256, -0.828099); [9](2.86474, -1.09304); [10](2.98768, -1.21793); [11](3.3634, -0.355632); [12](4.17428, -0.227052); [13](4.59144, 0.645512); [14](4.86343, -2.29314); [15](5.8172, -2.47791)
with Lund coordinates for the secondary plane (from primary declustering [12]):

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